It is also interesting that Fig. 5 in [1]} shows the numerical example of the KKLT volume field potential at \(t=0.1, 0.3, 1\)  where the authors of [1]} find that at \(t= 0.3, 1\)  the volume field potential is negative at the critical point but at smaller \(t=0.1\)  the minimum is still in de Sitter. But the \(t\rightarrow 0\)  limit remains not well defined and singular in the \(X,T\)  sector, which means that the anti-de Sitter minimum for the volume at \(t= 0.3, 1\)  is not relevant to the model with a nilpotent multiplet at \(t=0\) .
